2. A door with a keypad lock has a 6-digit access code. (5 of each) (HINT: Use the Fundamental Counting P . See Section 3,1, Slides 6-10.) You must show the numbers you multiply together for each problem below. A How many access codes are possible when each digit can be any number from 0-97 B. How many access codes are pos it can be used only once and not repeated? C. How many access codes are possible when each digit is an odd value? D. How many access codes are possi irst digit cannot be a 4 and the last digit has to be a 7? 3. 30 students regularly attend the Math Club meeting at PCC. @ (See Slides In Section 3.4) You must show the function from a calculator or the formula used for each problem below. A. How many different ways can 3 of these students be elected to the offices of President, Vice-President, and Secretary? (5 pl) B. Each year, the Social Committee made up of 3 students plan the end-of-semester party. How many different Social Committees are pos (5 pt)